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Ma, Tze-Heng ਿ ͉ ༟ ࣘ Research Description
ਿ ͉ ༟ ࣘ
Research Description
ᔖcc၈jਓӺࡰ Associate Research Fellllow My current research interests mainly focus on a non-traditional approach, I have devised simpler
two areas: graph Algorithms and Chinese character and efficient algorithms on two and three vertex
௰৷ኪዝjPh.D., CS, Vanderbilt University
recognition. On graph algorithms, I§m particularly connectivity augmentation algorithms. I am trying
ཥcc༑j+886-2-2788-3799 ext. 1728 interested in graphs that have some "geometric" to extend this novel approach to more complicated
ෂccॆj+886-2-2782-4814 properties. For example, interval graph, permutation problems. With reference to Chinese character rec-
ཥɿڦᇌjmada@iis.sinica.edu.tw graph, etc. In the past, I have developed algorithms ognition, I have developed two prototypes. TLH
for recognizing several classes of graphs. These is an on-line hand writing recognition system and Research Fellows
ၣccࠫjhttp://www.iis.sinica.edu.tw/pages/mada
algorithms are either new or more efficient than the Ning is a recognition core for printed characters.
existing algorithms. I am also interested in solv- Both systems are based on the template matching
ing various combinatorial optimization problems approach instead of the more traditional structural
on these classes of graphs. To this end, I am trying analysis method. I believe, as the technology in
• Assistant Research Fellow , Institute of Information to find new properties or to take a new approach personal computer advances, that a lot of new ap-
Research Fellows
Science, Academia Sinica (1990-1997)
S to solve some old problems on various types of proaches that were not feasible in the past, deserve
Ph.D., CS, Vanderbilt University (1990), graphs. One problem I can currently focus on is the to be look at from a new standpoint.
Ӻᔊʧ
B.S., CSIE, National Taiwan University (1983), Ӻᔊʧ
vertex connectivity augmentation problem. Using
ҢٙӺ˙Σ˴ࠅഹࠠՇࡈჯਹmྡٙစ
ၑجၾʕ˖˖οᗆйfίྡٙစၑج˙ࠦdҢ࿁
ɓԬ່֛ݔԬ¨Оሯ©ɪٙྡतйϞጳሳf
Selected Publications
Selected Publications
ˢ˙Ⴍਜගྡeરΐྡഃഃfཀ̘Ңಀணࠇ̈ɓԬ
စၑجԸ፫ᗆݔɓԬɿྡfவԬစၑجڢШ༰ࡡϞ 1. ಀ˖ኮeੵ௹ሞe৵Іܩ (2004)dΥਕਪ՜ሜݟӻ୕ʘࣨː 8. M. J Jou, G. J. Chang, C. Lin, and T. H. Ma, A Finiteness Theorem for
ˏᏗணࠇdყᔼኪ༟ৃীึ(MIST).ʫ Maximal Independent Sets, Graphs and Combinatorics 12, 321-326,
ʘ˙جҞdϾ˲һঐ೯ઢ̈வԬྡٙɓԬᆑί
2. Wen-Hsien Tseng, Tze-Heng Ma, and Polun Chang (2004), “The 1996.
ሯfҢΝࣛɰ࿁הɓԬଡ଼Υ௰ԳʷٙਪᕚϞጳሳf Development of the Integrated Framework of the Automatic Question- 9. T. H. Ma and J. Spinrad, An 0(n2) Algorithm for 2 Chain Subgraph
naire system,” paper at Health Management Society of Taiwan (HMST). Cover Problem and Related Problems, Journal of Algorithms 17,
ΝᅵήdҢҎࡈᔟഹӺவԬྡٙ֠͊೯ତٙ
(國內) 251-268,1994.
ሯԸ༺ՑϤɓͦٙfͦۃҢ࿁ᄣ̋ྡٙᓃஹഐவ 3. C. C. Jung, T. H. Ma, and Y. S. Kuo, Simplified Graph Model for User 10. T. H. Ma and J. Spinrad, An 0(n2) Algorithm for Undirected Split De-
ࡈਪᕚਂəɓԬӺfҢ೯ତəɓࡈอٙ˙࿁ɚʿ Interface Constraints, IEICE Transactions Information and Systems, composition, Journal of Algorithms 16, 145-160, 1994.
pp.2427-2432, Novenber 2003 11. T. H. Ma, On the Threshold Dimension 2 Graphs, (presented at the 6th
ɧஹഐ̋˸௰ˇٙᗙҬՑəᔊఊʿϞࣖٙစၑ
4. W. L. Hsu and T. H. Ma. Substitution Decomposition on Chordal SIAM Conference on Discrete Mathematics, Vancouver, 1992). Sub-
جfҎૐ͊Ըঐਗ਼ତϞٙഐ؈ᓒ࢝Ցһ৷ٙஹഐ Graphs and Applications, SIAM J. Comput, 28, 1004-1020, 1999. mitted to SIAM J. Discrete Math.
ɪfίʕ˖˖οᗆй˙ࠦdҢ೯࢝̈əՇࢁࡡۨӻ 5. C.W. Yu, G. H. Chen, and T. H. Ma, On the Complexity of the k-chain 12. J. M. Ho, M. T. Ko, T. H. Ma, and T. Y. Sung, Algorithms for Rec-
subgraph cover problem, Theoretical Computer Science 205, 85-98, tilinear Optimal Multicast Tree Problem, Proc. Third International
୕fୋɓࡈ݊уࣛʕʘ˓ᄳ፩ɝӻ୕ḍਂɺथ 1998. Symposium on Algorithms and Computation, 1992, Lecture Notes in
૩fୋɚࡈ݊ʕ˖ΙՏ፫ᗆӻ୕ḍਂᕿྐྵfவ 6. T. H. Ma, On the Biconnectivity Augmentation Problem, CTS Work- Computer Science 650, 106-115.
shop on Combinatorics and Algorithms, 66-73, 1998. 13. T. H. Ma and J. Spinrad, Cycle-free Partial Orders and Chordal Com-
Շࡈӻ୕ே݊ܔͭίᅵ͉ˢ࿁ٙਿᓾɪiϞй༰
7. C. F. Tsai and T. H. Ma, Online Handwriting Recognition by Template parability Graphs, Order 8, 175-183, 1991.
੬Ԉٙഐʱؓ˙جfҢڦᎇഹࡈɛཥ໘ܓٙ Matching, Proc. National Computer Symposium, B39-B44, 1997. 14. T. H. Ma and J. Spinrad, Transitive Closure for Restricted Classes of
Ҟ೯࢝dε˸ۃʔ̙ঐᎻ༊ٙ˙Σdே࠽ࠠ Partial Orders, Order 8, 46-61, 1991.
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